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Bifurcations in a Model of Criminal Organizations and a Corrupt Judiciary
by
Harari, G. S.
, Monteiro, L. H. A.
in
Analysis
/ backward bifurcation
/ Bifurcations
/ Bribery
/ corruption
/ Crime
/ Criminology
/ Differential equations
/ dynamical system
/ Eigenvalues
/ Equilibrium
/ Gangs
/ Imprisonment
/ Judicial corruption
/ Judiciary
/ justice
/ Nonlinear differential equations
/ Nonlinear dynamics
/ Numerical analysis
/ Ordinary differential equations
/ Organized crime
/ Population biology
/ population dynamics
/ Rate constants
/ System theory
2024
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Bifurcations in a Model of Criminal Organizations and a Corrupt Judiciary
by
Harari, G. S.
, Monteiro, L. H. A.
in
Analysis
/ backward bifurcation
/ Bifurcations
/ Bribery
/ corruption
/ Crime
/ Criminology
/ Differential equations
/ dynamical system
/ Eigenvalues
/ Equilibrium
/ Gangs
/ Imprisonment
/ Judicial corruption
/ Judiciary
/ justice
/ Nonlinear differential equations
/ Nonlinear dynamics
/ Numerical analysis
/ Ordinary differential equations
/ Organized crime
/ Population biology
/ population dynamics
/ Rate constants
/ System theory
2024
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Do you wish to request the book?
Bifurcations in a Model of Criminal Organizations and a Corrupt Judiciary
by
Harari, G. S.
, Monteiro, L. H. A.
in
Analysis
/ backward bifurcation
/ Bifurcations
/ Bribery
/ corruption
/ Crime
/ Criminology
/ Differential equations
/ dynamical system
/ Eigenvalues
/ Equilibrium
/ Gangs
/ Imprisonment
/ Judicial corruption
/ Judiciary
/ justice
/ Nonlinear differential equations
/ Nonlinear dynamics
/ Numerical analysis
/ Ordinary differential equations
/ Organized crime
/ Population biology
/ population dynamics
/ Rate constants
/ System theory
2024
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Bifurcations in a Model of Criminal Organizations and a Corrupt Judiciary
Journal Article
Bifurcations in a Model of Criminal Organizations and a Corrupt Judiciary
2024
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Overview
Let a population be composed of members of a criminal organization and judges of the judicial system, in which the judges can be co-opted by this organization. In this article, a model written as a set of four nonlinear differential equations is proposed to investigate this population dynamics. The impact of the rate constants related to judges’ co-optation and ex-convicts’ recidivism on the population composition is explicitly examined. This analysis reveals that the proposed model can experience backward and transcritical bifurcations. Also, if all ex-convicts relapse, organized crime cannot be eradicated even in the absence of corrupt judges. The results analytically derived here are illustrated by numerical simulations and discussed from a crime-control perspective.
Publisher
MDPI AG,MDPI
Subject
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